1 concurrency control iii dead lock time stamp ordering validation scheme
TRANSCRIPT
Database Implementation – Concurrency Control Yan
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Learning Objectives
Dealing with Deadlock and Starvation Time Stamp Ordering Technique Validation
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Deadlocks Detection
Wait-for graph Prevention
Resource ordering Timeout Wait-die Wound-wait
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Deadlock Detection
Build Wait-For graph Use lock table structures Build incrementally or periodically When cycle found, rollback victim
T1
T3
T2
T6
T5
T4T7
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Resource Ordering
Order all elements A1, A2, …, An
A transaction T can lock Ai after Aj only if i > j
Problem : Ordered lock requests not realistic in most cases
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Timeout
If transaction waits more than L sec., roll it back!
Simple scheme Hard to select L
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Wait-die Transactions are given a timestamp when they
arrive …. ts(Ti) Ti can only wait for Tj if ts(Ti)< ts(Tj)
...else die
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T1
(ts =10)
T2
(ts =20)
T3
(ts =25)
wait
wait
Example:
wait?
Very high level: only older ones have the privilege to wait, younger ones die if they attempt to wait for older ones
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Wound-wait Transactions are given a timestamp when they
arrive … ts(Ti) Ti wounds Tj if ts(Ti)< ts(Tj)
else Ti waits
“Wound”: Tj rolls back and gives lock to Ti
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T1
(ts =25)
T2
(ts =20)
T3
(ts =10)
wait
wait
Example:
wait
Very high level: younger ones wait; older ones kill (wound) younger ones who hold needed locks
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Who die? Looks like it is always the younger ones
either die automatically or killed
What is the reason? Will the younger ones starve?
Suggestions?
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Timestamp Ordering Key idea:
Transactions access variables according to an order decided by their time stamps when they enter the system
No cycles are possible in the precedence graph
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Timestamp System time when transactions starts An increasing unique number given to each stransaction
Denoted by ts(Ti)
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The way it works Two time stamps associated with each variable x
RS(x): the largest time stamp of the transactions read it WS(x): the largest time stamp of the transactions write it
Protocol: ri(x) is allowed if ts(Ti) >= WS(x) wi(x) is allowed if ts(Ti) >=WS(x) and ts(Ti) >=RS(x) Disallowed ri(x) or wi(x) will kill Ti, Ti will restart
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ExampleAssuming: ts(T1) = 100, ts(T2) = 200, ts(T3) = 300
T1 T2 T3
R(x);
W(y);
R (y);
W(z);
R(x);
W(z);
R(y);
W(x);
x y z
RS=-1 RS=-1 RS=-1
WS=-1 WS=-1 WS=-1
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ExampleAssuming: ts(T1) = 100, ts(T2) = 200, ts(T3) = 300
T1 T2 T3
R(x);
W(y);W(y);
R (y);R (y);
W(z);W(z);
R(x); R(x);
W(z);W(z);
R(y); R(y);
W(x);W(x);
x y z
RS=100 RS=-1 RS=-1
WS=-1 WS=-1 WS=-1
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ExampleAssuming: ts(T1) = 100, ts(T2) = 200, ts(T3) = 300
T1 T2 T3
R(x);
W(y);
R (y);R (y);
W(z);W(z);
R(x); R(x);
W(z);W(z);
R(y); R(y);
W(x);W(x);
x y z
RS=100 RS=-1 RS=-1
WS=-1 WS=100 WS=-1
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ExampleAssuming: ts(T1) = 100, ts(T2) = 200, ts(T3) = 300
T1 T2 T3
R(x);
W(y);
R (y);
W(z);W(z);
R(x); R(x);
W(z);W(z);
R(y); R(y);
W(x);W(x);
x y z
RS=100 RS=200 RS=-1
WS=-1 WS=100 WS=-1
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ExampleAssuming: ts(T1) = 100, ts(T2) = 200, ts(T3) = 300
T1 T2 T3
R(x);
W(y);
R (y);
W(z);
R(x); R(x);
W(z);W(z);
R(y); R(y);
W(x);W(x);
x y z
RS=100 RS=200 RS=-1
WS=-1 WS=100 WS=300
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ExampleAssuming: ts(T1) = 100, ts(T2) = 200, ts(T3) = 300
T1 T2 T3
R(x);
W(y);
R (y);
W(z);
R(x);
W(z);W(z);
R(y); R(y);
W(x);W(x);
x y z
RS=200 RS=200 RS=-1
WS=-1 WS=100 WS=300
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ExampleAssuming: ts(T1) = 100, ts(T2) = 200, ts(T3) = 300
T1 T2 T3
R(x);
W(y);
R (y);
W(z);
R(x);
W(z);
R(y); R(y);
W(x);W(x);
x y z
RS=200 RS=200 RS=-1
WS=-1 WS=100 WS=300
T1 is rolled back
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Net result of TO scheduling Conflict pairs of actions are taken in the order of their
home transactions But the basic TO does not guarantee recoverability
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Validation
An optimistic scheme
Transactions have 3 phases:
(1) Read all DB values read writes to temporary storage no locking
(2) Validate check if schedule so far is serializable
(3) Write if validate ok, write to DB
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Time stamps of a transaction Ti Start(Ti) Validation(Ti) Finish(Ti)
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Key idea Make validation atomic If T1, T2, T3, … is validation order, then resulting
schedule will be conflict equivalent to Ss = T1 T2
T3...
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Schedule
T1 T2
Read(A)
A A+100;
Read(A)
A Ax2;
Read(B);B B+100
validate
Write(A)
Write(B);
Read(B)
B Bx2;
validate
Write(A)
Write(B);
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Example of what validation must prevent:
RS(T2)={B} RS(T3)={A,B}
WS(T2)={B,D} WS(T3)={C}
time
T2
start
T2
validate
T3
validateT3
start
=
T2
finishes
T3
finishes
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T2
finishphase 3
Example of what validation must prevent:
RS(T2)={B} RS(T3)={A,B}
WS(T2)={B,D} WS(T3)={C}
time
T2
start
T2
validated
T3
validatedT3
start
=
allow
T3
start
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Another thing validation must prevent:RS(T2)={A} RS(T3)={A,B}
WS(T2)={D,E} WS(T3)={C,D}
time
T2
validatedT3
validated
finish
T2BAD: w3(D) w2(D)
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finish
T2
Another thing validation must prevent:RS(T2)={A} RS(T3)={A,B}
WS(T2)={D,E} WS(T3)={C,D}
time
T2
validatedT3
validated
allow
finish
T2
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Validation Rule When start validating T
Check RS(T) WS(U) is empty for any U that started but (did not finish validation before T started)
Check WS(T) WS(U) is empty for any U that started but (did not finish validation before T started validation)
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Exercise:
T: RS(T)={A,B} WS(T)={A,C}
V: RS(V)={B} WS(V)={D,E}
U: RS(U)={B} WS(U)={D}
W: RS(W)={A,D} WS(W)={A,C}
startvalidatefinish
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Exercise:
T: RS(T)={A,B} WS(T)={A,C}
V: RS(V)={B} WS(V)={D,E}
U: RS(U)={B} WS(U)={D}
W: RS(W)={A,D} WS(W)={A,C}
startvalidatefinish
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Exercise:
T: RS(T)={A,B} WS(T)={A,C}
V: RS(V)={B} WS(V)={D,E}
U: RS(U)={B} WS(U)={D}
W: RS(W)={A,D} WS(W)={A,C}
startvalidatefinish